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\newcommand{\testname}{Derivative Skills Review\\\medskip}
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\centerline{\Large\bf \testname}

2 POINTS EACH -- NO PARTIAL CREDIT -- NO CALCULATORS
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\lhead{\bf Math 125I Winter 2003\\\qquad\\}
\rhead{\bf Name: \rule{2in}{.2pt}\\\qquad\\Quiz Section: \rule{.5in}{.2pt}}
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\pagestyle{fancy}
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\begin{document}
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%			VERSION A
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\Examheader
\begin{enumerate}
\item Find $\ds \frac{dy}{dt}$ if $\ds y=\ln(t)\,\sin^{-1}(t)$
\vfill

\item Let $\ds g(y)=\frac{\tan y}{2 y^3-y}$. Compute $g'(y)$.
\vfill

\item Find the slope of the tangent line to the curve $\ds y=e^{\sqrt{x^2+3}}$ at the point $(1,e^2)$.
\vfill

\hfill {(over)}
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\item Suppose $f'(x)=8x^3-5x^2+7$ and $f(-1)=2$. Find a formula for $f(x)$.
\vfill

\item Find the general form of the anti-derivative of the function $\ds h(t)=\frac{5}{t}+\sec(t)\,\tan(t)$.
\vfill

\end{enumerate}
\end{document}